Here is your function:

You're looking for f(-1). To get your answer, you have to replace all the x's with -1.
Here is your new equation:

Multiply 2 by -1

<em>Remember:</em>
MULTIPLYING
- Positive(+) times negative(-) is equal to negative
- Positive(+) times positive(+) is equal to positive
- Negative(-) times negative(-) is equal to positive
- Negative(-) times positive(+) is equal to negative
DIVIDING
- Positive(+) divided by positive(+) is equal to positive
- Positive(+) divided by negative(-) is equal to negative
- Negative(-) divided by positive(+) is equal to negative
- Negative(-) divided by negative(-0 is equal to positive
Since you're multiplying a negative number by a positive number, the answer will be negative.
Here is your new equation:

Add -2 and 2:

That means your answer is 0
↓

<em>If you have any questions, feel free to ask in the comments! :)</em>
Answer:
2.25 Years
Step-by-step explanation:
We know that a year has 12 months. So,
. We add this to 2 to get 2.25.
Answer:
D, not B
Step-by-step explanation:
So using Pythagorean Theorem:

Yep, It's not B, But D.
Hope this helps!
Stay Safe!
Answer:
Ordinal level
Step-by-step explanation:
The variable of interest is opinion on homosexual relations and the frequency distribution for opinion on homosexual relations is given.
The opinion of people is categorized from wrong to not wrong at all. There exists order in the categorizes and measurement of variable indicates the ordinal level of measurement.
Thus, variable is measured at ordinal level.
Answer: OPTION B.
Step-by-step explanation:
Below are some transformations for a function f(x):
1. If
and
, the function is compressed horizontally by a factor of
.
2. If
and
, the function is stretched horizontally by a factor of
.
3. If
and
, the function is compressed vertically by a factor of "b".
4. If
and
, the function is stretched vertically by a factor of "b".
In this case you have the function f(x):

And the function g(x):

So, you can identify that:
and 
Therefore, the graph of the function g(x) is a vertical compression of the graph of function f(x).